Airopaidia : $b Containing the narrative of a balloon excursion from Chester, the eighth of September, 1785, taken from minutes made during the voyage; hints on the improvement of balloons ... To which is subjoined, mensuration of heights by the barometer, made plain; with extensive tables. The whole serving as an introduction to aërial navigation.Baldwin, Thomas
History
Airopaidia : $b Containing the narrative of a balloon excursion from Chester, the eighth of September, 1785, taken from minutes made during the voyage; hints on the improvement of balloons ... To which is subjoined, mensuration of heights by the barometer, made plain; with extensive tables. The whole serving as an introduction to aërial navigation.
Baldwin, Thomas
Aeronautics -- Early works to 1900; Balloons -- Early works to 1800
Rowers, and propulsive Machinery, are to be fixed within the Fish, in
Place of the Fins: and Goods of +greater+ Weight placed in a covered
Car below: the Air-Bottle-Balloon being fixed between both.
[114] And by _Kunckel’s_ or _Canton’s_ Phosphorus, See “Priestley’s
History of +light+. Pages 585, 370.”
[115] This was owing to the cool Air rushing in to supply the Tendency
to a Vacuum by the Expansion of hot Steam, with the extricated Gass.
The Accident proves that no Danger is to be dreaded from +expansion+ of
the Gass.
[116] From _Bersham-Forge_ near _Wrexham_, where there is always a
sufficient Quantity.
[117] The _detached_ Thermometer might be protected from the _Sun_, by
being swung a few Inches _below_ the Car of the Balloon by means of an
_Opening_ made purposely throu’ the Center of the Car.
[118] _Foundation of the first Table._
(Ph. Tr. for 1777, Part 2d, Page 567.)—It was found by
Experiment that the Decimal .000262
was the Expansion _on_ 30 Inches of Quicksilver, _with_
each Degree of Temperature from freezing to boiling
Water: also, the Decimal .000042
was the Expansion _on_ 30 Inches of the Glass Tube
(containing the Quicksilver), _with_ each Degree of ———————
Temperature: therefore by Addition, .000304
or by taking only 4 Decimals, .0003
is the Expansion _on_ 30 Inches of Quicksilver, and the Glass Tube
containing it, _with_ each Degree of Temperature.
_Construction of the first Table._
Thus any vertical Number, shewing the Expansion, may be readily
_formed_, by _doubling_, _first_, the Number immediately under each
Inch for the Expansion below it: and _afterwards_, by adding the Number
immediately under each Inch, to the Expansion last found.
Note: The vertical Columns, below each Inch of Quicksilver shew the
Expansion _on_ that Inch, _with_ corresponding Degrees of Temperature
indicated by the Thermometer in the Column to the left Hand. Example:
to find the Expansion _on_ 30 Inches of Quicksilver _with_ 1 Degree
of Temperature: the Answer in the Table is .003: i.e. such Expansion
raises the Quicksilver the 3000th Part of an Inch.
[119] There is seldom Occasion to take more than the four first
Decimals out of the Table, the Remainder being of _little value_.
[120] _The Foundation of the second Table._
This Table is calculated from Briggs’s Logarithms: each Number, in the
second Column, being nothing more than the Logarithm—corresponding to
the Point, (in the _first_ Column,) at which the Quicksilver stands
in the barometric Tube,—subtracted from the Logarithm of 32 Inches
multiplied by 6.
_Construction of the second Table._
This Table consists of three _vertical_ Columns only: tho’ _here
tripled_, for the greater Convenience of Inspection.
Public-domain text, read in full here on John Shaqi.
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